Punctuation patterns in "Finnegans Wake" by James Joyce are largely translation-invariant

TL;DR

The paper analyzes punctuation and sentence-length patterns in James Joyce's Finnegans Wake and five translations, showing translation-invariant Weibull-distributed inter-punctuation intervals. Using discrete Weibull modeling with parameters $p$ and $\beta$ and hazard function $\lambda(k)$, plus Multifractal Detrended Fluctuation Analysis to $IPI$ and sentence-length series, the authors quantify long-range correlations via $H$ and the shape of the singularity spectrum $f(\alpha)$. Key findings include $\beta<1$ in the original text, with translations typically maintaining the Weibull form and showing similar $p$, while Dutch/French remain almost unchanged and Polish approaches $\beta=1$, with Russian and German showing more deviation. The results support Joyce's translinguistic design and demonstrate stable, cross-language structural complexity, with potential implications for cross-language NLP and literary analysis.

Abstract

The complexity characteristics of texts written in natural languages are significantly related to the rules of punctuation. In particular, the distances between punctuation marks measured by the number of words quite universally follow the family of Weibull distributions known from survival analyses. However, the values of two parameters marking specific forms of these distributions distinguish specific languages. This is such a strong constraint that the punctuation distributions of texts translated from the original language into another adopt quantitative characteristics of the target language. All these changes take place within Weibull distributions such that the corresponding hazard functions are always increasing. Recent previous research shows that James Joyce's famous "Finnegans Wake" is subject to such extreme distribution from the Weibull family that the corresponding hazard function is clearly decreasing. At the same time, the distances of sentence ending punctuation marks, determining the variability of sentence length, have an almost perfect multifractal organization, so far to such an extent found nowhere else in the literature. In the present contribution based on several available translations (Dutch, French, German, Polish, Russian) of "Finnegans Wake", it is shown that the punctuation characteristics of this work remain largely translation invariant, contrary to the common cases. These observations may constitute further evidence that "Finnegans Wake" is a translinguistic work in this respect as well, in line with Joyce's original intention.

Figures (5)

• Figure S1: The distributions of the distances between consecutive punctuation marks (left column) and the corresponding hazard functions (right column) in Finnegans Wake and its translations.
• Figure S2: Time series representing the distances between consecutive punctuation marks (left column) and the corresponding fluctuation functions (right column) in Finnegans Wake and its translations. In each of the fluctuation functions plot, the function for $q=2$ is marked in red and the Hurst exponent $H$ is given in the bottom-right corner.
• Figure S3: The relative arrangement of punctuation marks corresponding to the six considered cases of the original Finnegans Wake and its Dutch, French, German, Polish, and Russian translations, in a two-paragraph excerpt from the book (starting at the beginning of the last paragraph on page 579 and ending at the end of page 580 in the original, English version).
• Figure S4: Time series representing sentence lengths, the corresponding fluctuation functions $F_q(s)$, and singularity spectra $f(\alpha)$ in Finnegans Wake and its translations. In each of the fluctuation function plots, $F_q(s)$ for $q=2$ is marked in red and the Hurst exponent $H$ value is given in the bottom-right corner.
• Figure S5: (continued) Time series representing sentence lengths, the corresponding fluctuation functions $F_q(s)$, and singularity spectra $f(\alpha)$ in Finnegans Wake and its translations. In each of the fluctuation function plots, $F_q(s)$ for $q=2$ is marked in red and the Hurst exponent $H$ value is given in the bottom-right corner.